New fixed point theorem on <i>G</i>-metric spaces via ω-distance
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초록

The purpose of this paper is to guarantee the existence of new fixed point result for (alpha,psi,omega)(G)-contractive mapping in complete G-metric spaces via omega-distances. Also, we apply our results to the existence result of nonlinear matrix equation which is studied by Gao (J Appl Math Comput 50:109-116, 2016). Finally, we apply our results to prove the existence of Hermitian positive definite solutions for nonlinear matrix equations with some examples and numerical experiments for our results.

키워드

Fixed pointG-metric spacesHermitian matrixNonlinear matrix equationsomega-DistancePOSITIVE-DEFINITE SOLUTIONSNONLINEAR MATRIX EQUATIONSCONTRACTIVE TYPE
제목
New fixed point theorem on <i>G</i>-metric spaces via ω-distance
저자
Kumam, PoomCho, Yeol JeMongkolkeha, Chirasak
DOI
10.1007/s41478-024-00861-x
발행일
2024-12
유형
Article; Early Access
저널명
Journal of Analysis
33
2
페이지
769 ~ 794